Study the table given below and answer the question
The table gives attendance of employees (number of employees present) on five week days in five officers, namely, A,B,C,D and E:Days Number of employees present in offices A B C D E Monday 139 147 211 141 184 Tuesday 141 189 164 189 151 Wednesday 115 141 159 156 136 Thursday 89 223 120 147 113 Friday 187 93 257 160 124
To solve this problem, we first need to carefully read and organize the attendance data provided in the table. The data lists the number of employees present in five different offices (A, B, C, D, and E) on five weekdays (Monday through Friday). The numbers are given consecutively for each day and office.
| Days | Office A | Office B | Office C | Office D | Office E |
|---|---|---|---|---|---|
| Monday | 139 | 147 | 211 | 141 | 184 |
| Tuesday | 141 | 189 | 164 | 189 | 151 |
| Wednesday | 115 | 141 | 159 | 156 | 136 |
| Thursday | 89 | 223 | 120 | 147 | 113 |
| Friday | 187 | 93 | 257 | 160 | 124 |
The question asks for the total number of employees present in Office B on Wednesday and Thursday combined. We find these values from the parsed table:
To find the total attendance for Office B over these two days, we add these numbers:
$$ \text{Total Attendance}_B = (\text{Wednesday Attendance}_B) + (\text{Thursday Attendance}_B) $$
$$ \text{Total Attendance}_B = 141 + 223 $$
$$ \text{Total Attendance}_B = 364 $$
Next, we need to calculate the total number of employees present in Office C on Monday and Friday combined. From the table:
The total attendance for Office C over these two days is:
$$ \text{Total Attendance}_C = (\text{Monday Attendance}_C) + (\text{Friday Attendance}_C) $$
$$ \text{Total Attendance}_C = 211 + 257 $$
$$ \text{Total Attendance}_C = 468 $$
The question requires the respective ratio between the total attendance in Office B (Wednesday and Thursday) and the total attendance in Office C (Monday and Friday). This is represented as:
$$ \text{Required Ratio} = \text{Total Attendance}_B : \text{Total Attendance}_C $$
Substituting the calculated totals:
$$ \text{Required Ratio} = 364 : 468 $$
To simplify this ratio, we divide both numbers by their greatest common divisor. We can start by dividing by common factors. Both numbers are even:
$$ \frac{364}{468} = \frac{364 \div 2}{468 \div 2} = \frac{182}{234} $$
We can divide by 2 again:
$$ \frac{182}{234} = \frac{182 \div 2}{234 \div 2} = \frac{91}{117} $$
Now, we find common factors for 91 and 117. We can see that $91 = 7 \times 13$ and $117 = 9 \times 13$. So, 13 is a common factor:
$$ \frac{91}{117} = \frac{91 \div 13}{117 \div 13} = \frac{7}{9} $$
Therefore, the respective ratio is 7:9.
The table given below shows the earnings of two persons on five different days.
| Earnings | ||
| Days | P | Q |
| Monday | 105 | 150 |
| Tuesday | 96 | 110 |
| Wednesday | 65 | 122 |
| Thursday | 115 | 106 |
| Friday | 130 | 68 |
The table below shows the number of toys of 6 different colours sold from a shop during a given period. The table also shows the percentage of toys of each colour which are cars.
| Colour | Total toys | Percentage of cars |
| C1 | 500 | 12 |
| C2 | 600 | 15 |
| C3 | 400 | 12.5 |
| C4 | 550 | 10 |
| C5 | 650 | 20 |
| C6 | 450 | 10 |
What is the total number of car toys of C2 and C3 taken together?
Study the given graph carefully and answer the question that follows. The graph shows the demand and production of different companies.
The ratio between the companies having more production than demand and more demand than production is:

Study the given table and answer the question that follows. The given table shows the number of new employees added to different categories of employees in a company for four years and the number of employees from these categories who left the company every year.

During the period between 2001 and 2004, the total number of Technicians who left the Company is what percentage (rounded off to the nearest integer) of the total number of Technicians who joined the Company?
The given pie-chart shows the percentage distribution of 20,000 employees in a company. Study the given chart and answer the question that follows. If 30% of the employees in department D are females, then how many male employees are there in that department?